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Title

ABU TORAB’S TREATISE ON TRISECTION OF ANGLES

Pages

  1-30

Abstract

 Trisection of an angle is one of the famous problems in the history of mathematics. The impossibility of trisecting an angle with a straightedge and compasses was known. Therefore finding an accurate approximation of irrational quantity of the Sine of degree- which was important for setting up sine tables in Zijes, and also for astronomical calculations- is very difficult. So, many scientists devoted their attempts to find a solution to this problem. MIRZA ABU TORAB Natanzi, a scholar of the QAJARID ERA, in a Persian treatise entitled Dar ma‘rifat-i watar-i thulth-i qaws-i ma‘lumat al-watar (on the knowledge of the chord of one-third of an arc with a known chord), presented a geometrical method for trisecting an angle which turns out to be mathematically equivalent to the algebraic method of Jamshid Kashani (al-Kashi) for finding the SINE OF ONE DEGREE. Surveying different approximate methods of trisecting an angle in ancient Greek and Islamic periods, this paper presents a critical edition and a commentary of MIRZA ABU TORAB’s treatise.

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    APA: Copy

    DOOSTGHARIN, FATEMEH. (2009). ABU TORAB’S TREATISE ON TRISECTION OF ANGLES. TARIKH-E ELM, -(8), 1-30. SID. https://sid.ir/paper/567973/en

    Vancouver: Copy

    DOOSTGHARIN FATEMEH. ABU TORAB’S TREATISE ON TRISECTION OF ANGLES. TARIKH-E ELM[Internet]. 2009;-(8):1-30. Available from: https://sid.ir/paper/567973/en

    IEEE: Copy

    FATEMEH DOOSTGHARIN, “ABU TORAB’S TREATISE ON TRISECTION OF ANGLES,” TARIKH-E ELM, vol. -, no. 8, pp. 1–30, 2009, [Online]. Available: https://sid.ir/paper/567973/en

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